Update 1-1.md

1 min = 60 sec, so log(n)=60 * 10^6 => n=2^(6*10^7)

docs/Chap01/Problems/1-1.md

@@ -4,7 +4,7 @@ $$
 \begin{array}{cccccccc}
          & \text{1 second}  & \text{1 minute}    & \text{1 hour}       & \text{1 day}            & \text{1 month}          & \text{1 year}           & \text{1 century} \\\\
 \hline
-\lg n    & 2^{10^6}         & 2^{6 \times 10^6}  & 2^{3.6 \times 10^9} & 2^{8.64 \times 10^{10}} & 2^{2.59 \times 10^{12}} & 2^{3.15 \times 10^{13}} & 2^{3.15 \times 10^{15}} \\\\
+\lg n    & 2^{10^6}         & 2^{6 \times 10^7}  & 2^{3.6 \times 10^9} & 2^{8.64 \times 10^{10}} & 2^{2.59 \times 10^{12}} & 2^{3.15 \times 10^{13}} & 2^{3.15 \times 10^{15}} \\\\
 \sqrt n  & 10^{12}          & 3.6 \times 10^{15} & 1.3 \times 10^{19}  & 7.46 \times 10^{21}     & 6.72 \times 10^{24}     & 9.95 \times 10^{26}     & 9.95 \times 10^{30} \\\\
 n        & 10^6             & 6 \times 10^7      & 3.6 \times 10^9     & 8.64 \times 10^{10}     & 2.59 \times 10^{12}     & 3.15 \times 10^{13}     & 3.15 \times 10^{15} \\\\
 n\lg n   & 6.24 \times 10^4 & 2.8 \times 10^6    & 1.33 \times 10^8    & 2.76 \times 10^9        & 7.19 \times 10^{10}     & 7.98 \times 10^{11}     & 6.86 \times 10^{13} \\\\